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Instead of performing a fixed number of multigrid iterations at each level of grid as used in the usual FMG method, a tolerance (epsilon _{j}) related to the relative residual is used on jth grid level (see line 4 in Algorithm 3), which enables us to conveniently calculate the approximate solution with the desired accuracy and keep suitable computational cost.
(2) Instead of performing a fixed number of multigrid iterations at each level of grid as used in the usual FMG method, a tolerance (epsilon _{j}) related to the relative residual is used on jth grid level (see line 4 in Algorithm 3), which enables us to conveniently calculate the approximate solution with the desired accuracy and keep suitable computational cost.
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Associated with Newton's method is a tolerance for finding the crossing times, which must be specified along with other parameters.
The fitting was refined using the "Hooke and Jeeves" method with a tolerance of 10-10.
The standard method variable entering method was used with a tolerance level of 0.01, F to enter was set to 1.
Note: an alternative method is to use a tolerance value t (e.g. 0.05), and identify all points whose value lies in the interval s ± t.
Otherwise, in the present paper, the proposed method consists in fixing a tolerance on the optimum of the absorption efficiency, to determine a class of acceptable parameters.
Armillotta (2015) proposes a method for tolerance analysis on planar structures and mechanisms.
The matching algorithm for the propensity score (PS) was based on the caliper and radius matching methods, where the caliper signifies a tolerance level for the maximum distance in the propensity score.
Here, we suggest a method to adjust tolerance values and find a proper value by repeatedly restarting optimization trials.
This paper presents a method for robust tolerance design of function generation mechanisms with joint clearances.
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